Combining the binomial theorem with probabilty

Topics: probability, binomial probability

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Oct 6, 2015
10/15

by
Tovey, Craig A.

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Title from cover

Topic: PROBABILITY.

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Aug 6, 2016
08/16

by
smee kamchann

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មេរៀនប្រូបាប៊ីលីតេសម្រាប់សិស្សវិទ្យាស្ថានបច្ចេកវិទ្យាកម្ពុជា ឆ្នាំទី២

Topic: Probability

An introduction to probability and some basic theory.

Topic: probability

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Staticstics Basics docs

Topic: Probability

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Mathematics

Topic: Probability

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probability for engineers

Topic: probability

Introducing the terms and basic ideas of probabiolity

Topic: probability

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Dec 31, 2019
12/19

by
Ali Binazir

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This photo is an infographic showing the chance of you being alive. It calculates the odds that a certain sperm cell would meet a certain egg cell and create you, with many complications that make the odds of you being alive almost zero. The image looks messed up, but downloading it or clicking on it will fix the issue

Topic: Probability

This course focuses on Modeling, quantification, and analysis of uncertainty by teaching random variables, simple random processes and their probability distributions, Markov processes, limit theorems, elements of statistical inference, and decision making under uncertainty. This course extends the discrete probability learned in the discrete math class. It focuses on actual applications, and places little emphasis on proofs. A problem set based on identifying tumors using MRI (Magnetic...

Topic: probability

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Notes for probability and statistics

Topic: Probability

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Lecture 10 &11

Topic: Probability

Using the counting techniques to solve probability problems

Topic: probability

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Using our counting techniques to solve probability problems.

Topic: probability

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Gaussian Random Process

Topic: probability

London School of Hygiene & Tropical Medicine Library & Archives Service

Topic: Probability

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Mathematics

favoritefavoritefavoritefavoritefavorite ( 2 reviews )

Topic: Probability

Putting the different ideas together in order to solve probability problems

Topic: probability

Using tree diagrams to list the sample space.

Topic: probability

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Probability paradox

Topic: Probability

Using the counting techniques of pemutations and combinations to solve probability problems

Topic: probability

Title from cover

Topic: PROBABILITY.

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Probability-Project dumped with WikiTeam tools.

Topics: wiki, wikiteam, wikispaces, Probability-Project, probability-project,...

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Nov 14, 2013
11/13

by
Charles E. Leiserson

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Abstract: This tutorial teaches dynamic multithreaded algorithms using a Cilk-like [11, 8, 10] model. The material was taught in the MIT undergraduate class 6.046 Introduction to Algorithms as two 80-minute lectures. The style of the lecture notes follows that of the textbook by Cormen, Leiserson, Rivest, and Stein [7], but the pseudocode from that textbook has been �Cilki�ed� to allow it to describe multithreaded algorithms. The �rst lecture teaches the basics behind multithreading,...

Topics: Maths, Statistics and Probability, Probability, Mathematics

Source: http://www.flooved.com/reader/1567

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Nov 14, 2013
11/13

by
Erik Demaine

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Topics: Maths, Statistics and Probability, Probability, Mathematics

Source: http://www.flooved.com/reader/1568

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Nov 18, 2015
11/15

by
F. Smarandache

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In this paper one generalizes the classical probability and imprecise probability to the notion of “neutrosophic probability” in order to be able to model Heisenberg’s Uncertainty Principle of a particle’s behavior, Schrödinger’s Cat Theory, and the state of bosons which do not obey Pauli’s Exclusion Principle (in quantum physics). Neutrosophic probability is close related to neutrosophic logic and neutrosophic set, and etymologically derived from “neutrosophy”.

Topics: imprecise probability, neutrosophic probability, neutrosophic logic

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In this paper we introduce a new type of classical set called the neutrosophic classical set. After given the fundamental definitions of neutrosophic classical set operations, we obtain several properties, and discussed the relationship between neutrosophic classical sets and others. Finally, we generalize the classical probability to the notion of neutrosophic probability. This kind of probability is necessary because it provides a better representation than classical probability to uncertain...

Topics: Neutrosophic Probability, Neutrosophic Set, Probability Theory

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Nov 18, 2015
11/15

by
Florentin Smarandache

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In this paper one generalizes the classical probability and imprecise probability to the notion of “neutrosophic probability” in order to be able to model Heisenberg’s Uncertainty Principle of a particle’s behavior, Schrödinger’s Cat Theory, and the state of bosons which do not obey Pauli’s Exclusion Principle (in quantum physics). Neutrosophic probability is close related to neutrosophic logic and neutrosophic set, and etymologically derived from “neutrosophy”.

Topics: imprecise probability, neutrosophic probability, neutrosophic logic

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The second edition of one the top DeMYSTiFieD bestsellers is updated with all-new quizzes and test questions, clearer explanations of the material, and a completely refreshed interior and exterior design.

Topics: Probability, Probability exercises and problems, statistics, homeschooling

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Apr 22, 2014
04/14

by
shaunteaches

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A collection of worked examples and statistics and probability

Topics: ccss, statistics and probability, probability, statistics

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0.0

Jun 30, 2018
06/18

by
Ran Lu

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The study of the restricted isometry property (RIP) for corrupted random matrices is particularly important in the field of compressed sensing (CS) with corruptions. If a matrix still satisfy RIP after a certain portion of rows are erased, then we say that the matrix has the strong restricted isometry property (SRIP. In the field of compressed sensing, random matrices satisfies certain moment conditions are of particular interest. Among these matrices, those with entries generated from i.i.d...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1702.01096

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Jun 29, 2018
06/18

by
David J. Aldous

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A simple lemma bounds $\mathrm{s.d.}(T)/\mathbb{E} T$ for hitting times $T$ in Markov chains with a certain strong monotonicity property. We show how this lemma may be applied to several increasing set-valued processes. Our main result concerns a model of first passage percolation on a finite graph, where the traversal times of edges are independent Exponentials with arbitrary rates. Consider the percolation time $X$ between two arbitrary vertices. We prove that $\mathrm{s.d.}(X)/\mathbb{E} X$...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1604.06418

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Jun 30, 2018
06/18

by
Zaiming Liu; Yuqing Chu; Jinbiao Wu

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In this paper, by the singular-perturbation technique, we investigate the heavy-traffic behavior of a priority polling system consisting of three M/M/1 queues with threshold policy. It turns out that the scaled queue-length of the critically loaded queue is exponentially distributed, independent of that of the stable queues. In addition, the queue lengths of stable queues possess the same distributions as a priority polling system with N-policy vacation. Based on this fact, we provide the exact...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1408.4192

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Jun 30, 2018
06/18

by
Ayan Bhattacharya; Rajat Subhra Hazra; Parthanil Roy

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We consider the limiting behaviour of the point processes associated with a branching random walk with supercritical branching mechanism and balanced regularly varying step size. Assuming that the underlying branching process satisfies Kesten-Stigum condition, it is shown that the point process sequence of properly scaled displacements coming from the n-th generation converges weakly to a Cox cluster process. In particular, we establish that a conjecture of Brunet and Derrida (2011) remains...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1411.5646

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Jun 30, 2018
06/18

by
Hanjun Zhang; Guoman He

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We study quasi-stationarity for one-dimensional diffusions killed at 0, when 0 is a regular boundary and $+\infty$ is an entrance boundary. We give a necessary and sufficient condition for the existence of exactly one quasi-stationary distribution, and we also show that this distribution attracts all initial distributions.

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1409.8103

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0.0

Jun 30, 2018
06/18

by
Yulia S. Eliseeva; Andrei Yu. Zaitsev

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The paper deals with studying a connection of the Littlewood--Offord problem with estimating the concentration functions of some symmetric infinitely divisible distributions. Some multivariate generalizations of results of Arak (1980) are given. They show a connection of the concentration function of the sum with the arithmetic structure of supports of distributions of independent random vectors for arbitrary distributions of summands.

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1411.6872

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Jun 28, 2018
06/18

by
Alberto Chiarini; Alessandra Cipriani; Rajat Subhra Hazra

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In this article we give a general criterion for some dependent Gaussian models to belong to maximal domain of attraction of Gumbel, following an application of the Stein-Chen method studied in Arratia et al(1989). We also show the convergence of the associated point process. As an application, we show the conditions are satisfied by some of the well-known supercritical Gaussian interface models, namely, membrane model, massive and massless discrete Gaussian free field, fractional Gaussian free...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1509.08903

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Jun 29, 2018
06/18

by
Yingchao Xie; Xicheng Zhang

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In this paper we extend an inequality of Lenglart, L\'epingle and Pratelli \cite[Lemma 1.1]{LLP} to general continuous adapted stochastic processes with values in topology spaces. By this inequality we show Burkholder-Davies-Gundy's inequality for stochastic integrals in Orlicz-type spaces (a class of quasi-Banach spaces) with respect to cylindrical Brownian motions.

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1606.04350

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Jun 30, 2018
06/18

by
Arturo Valdivia

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We study the obtainment of closed-form formulas for the distribution of the jumps of a doubly-stochastic Poisson process. The problem is approached in two ways. On the one hand, we translate the problem to the computation of multiple derivatives of the Hazard process cumulant generating function; this leads to a closed-form formula written in terms of Bell polynomials. On the other hand, for Hazard processes driven by L\'evy processes, we use Malliavin calculus in order to express the...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1701.00717

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Jun 27, 2018
06/18

by
S. McKinlay; K. Borovkov

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Motivated by an approximation problem from mathematical finance, we analyse the stability of the boundary crossing probability for the multivariate Brownian motion process, with respect to small changes of the boundary. Under broad assumptions on the nature of the boundary, including the Lipschitz condition (in a Hausdorff-type metric) on its time cross-sections, we obtain an analogue of the Borovkov and Novikov (2005) upper bound for the difference between boundary hitting probabilities for...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1503.02778

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Jun 27, 2018
06/18

by
Cristina Zucca; Patrizia Tavella

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We extend the mathematical model based on stochastic differential equations describing the error gained by an atomic clock to the cases of anomalous behavior including jumps and an increase of instability. We prove an exact iterative solution that can be useful for clock simulation, prediction, and interpretation, as well as for the understanding of the impact of clock error in the overall system in which clocks may be inserted as, for example, the Global Satellite Navigation Systems.

Topics: Mathematics, Probability

Source: http://arxiv.org/abs/1506.01080

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Jun 27, 2018
06/18

by
Takashi Owada; Robert J. Adler

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We study the asymptotic nature of geometric structures formed from a point cloud of observations of (generally heavy tailed) distributions in a Euclidean space of dimension greater than one. A typical example is given by the Betti numbers of \v{C}ech complexes built over the cloud. The structure of dependence and sparcity (away from the origin) generated by these distributions leads to limit laws expressible via non-homogeneous, random, Poisson measures. The parametrisation of the limits...

Topics: Probability, Mathematics

Source: http://arxiv.org/abs/1503.08416

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Jun 28, 2018
06/18

by
Sebastian Engelke; Zakhar Kabluchko

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Consider the max-stable process $\eta(t) = \max_{i\in\mathbb N} U_i \rm{e}^{\langle X_i, t\rangle - \kappa(t)}$, $t\in\mathbb{R}^d$, where $\{U_i, i\in\mathbb{N}\}$ are points of the Poisson process with intensity $u^{-2}\rm{d} u$ on $(0,\infty)$, $X_i$, $i\in\mathbb{N}$, are independent copies of a random $d$-variate vector $X$ (that are independent of the Poisson process), and $\kappa: \mathbb{R}^d \to \mathbb{R}$ is a function. We show that the process $\eta$ is stationary if and only if $X$...

Topics: Mathematics, Probability

Source: http://arxiv.org/abs/1508.04266

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Jun 28, 2018
06/18

by
Katalin Marton

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The aim of this paper is to prove an inequality between relative entropy and the sum of average conditional relative entropies of the following form: For a fixed probability measure $q^n$ on $\mathcal X^n$, ($\mathcal X$ is a finite set), and any probability measure $p^n=\mathcal L(Y^n)$ on $\mathcal X^n$, we have \begin{equation}\label{*} D(p^n||q^n)\leq Const. \sum_{i=1}^n \Bbb E_{p^n} D(p_i(\cdot|Y_1,\dots, Y_{i-1},Y_{i+1},\dots, Y_n) || q_i(\cdot|Y_1,\dots, Y_{i-1},Y_{i+1},\dots, Y_n)),...

Topics: Mathematics, Probability

Source: http://arxiv.org/abs/1507.02803